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Vibration Analysis of Axially Functionally Graded Non-Prismatic Euler-Bernoulli Beams Using the Finite Difference Method

机译：使用有限差分法的轴向功能分级非棱柱形欧拉梁振动分析

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Valentin Fogang;
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1. Free Transverse Vibration Analysis of Axially Functionally Graded Tapered Euler-Bernoulli Beams through Spline Finite Point Method [J] . Liu Peng, Lin Kun, Liu Hongjun, Shock and vibration . 2016,第pta4期

机译：样条有限点法分析轴向功能梯度锥形Euler-Bernoulli梁的自由横向振动
2. Free vibration analysis of axially layered functionally graded short beams using experimental and finite element methods [J] . Yasin Yilmaz, Savas Evran Science and Engineering of Composite Materials . 2016,第4期

机译：轴向分层功能梯度短梁的自由振动分析，采用实验和有限元方法
3. New hybrid approach for free vibration and stability analyses of axially functionally graded Euler-Bernoulli beams with variable cross-section resting on uniform Winkler-Pasternak foundation [J] . Soltani Masoumeh, Asgarian Behrouz Latin American Journal of Solids and Structures . 2019,第3期

机译：基于均匀Winkler-Pasternak基础的可变截面轴向功能梯度Euler-Bernoulli梁自由振动和稳定性分析的新混合方法
4. Probabilistic Free Vibration Analysis of Functionally Graded Beams Using Stochastic Finite Element Methods [C] . Phong T. T. Nguyen, Luan C. Trinh, Kien-Trung Nguyen International Conference on Green Technology and Sustainable Development . 2021

机译：随机有限元方法使用功能分级梁的概率自由振动分析
5. Analysis by meshless local Petrov-Galerkin method of material discontinuities, pull-in instability in MEMS, vibrations of cracked beams, and finite deformations of rubberlike materials. [D] . Porfiri, Maurizio. 2006

机译：通过无网格局部Petrov-Galerkin方法分析材料的不连续性，MEMS中的拉入不稳定性，裂纹梁的振动以及橡胶状材料的有限变形。
6. On the Vibrations and Stability of Moving Viscoelastic Axially Functionally Graded Nanobeams [O] . Ali Shariati, Dong won Jung, Hamid Mohammad-Sedighi, 2020

机译：关于运动粘弹性轴向功能梯度纳米束的振动和稳定性
7. Vibration Analysis of Axially Functionally Graded Non-Prismatic Timoshenko Beams Using the Finite Difference Method [O] . Valentin Fogang 2021

机译：使用有限差分法的轴向功能分级非棱镜梁振动分析

Vibration Analysis of Axially Functionally Graded Non-Prismatic Euler-Bernoulli Beams Using the Finite Difference Method

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